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5 mins would be appropriate unless you are expressing it as an adjective then use the singular form, as in a five minute break or the ten minute mark It might therefore not be considered wrong to use singular forms of abbreviations with plural numbers. No, $m:=\min\ {x,y\}$ is a random variable itself that records the lowest value of $x,y$ You do not compare the probabilities but the values of the random variables. So yes, it's a function that, taken two elements, gives you the minimum of those. 2、NL/min NL/min读作标准升每分钟,意思是20摄氏度,1大气压的标准状况下的流量是每分钟多少升。 体积流量 体积流量(Volume Flowrate)是单位时间里通过过流断面的流体体积,简称流量,以Q表示。 气体体积流量系指单位时间输送管道中流过的气体体积。

Rpm 与 r/min 这两种 国际单位 的英文写法,都是对的通用。 rpm中的p字母缩写,Per,汉译“每”的意思啦;那个m缩写,是分钟Minute;r 缩写自然是转速Revolution。

Nl/min是气流量的单位么?等于多少立方? NL/min读作标准升每分钟,意思是20摄氏度,1大气压的标准状况下的流量是每分钟多少升。 こんにちは!お会いできて嬉しいです😊 私は京畿道出身の韓国語講師、Amyです。標準語を使い、はっきりとした自然な発音で韓国語を教えています。 以前は小学生に国語と数学を教えていた塾の先生で、基礎を楽しく簡単に教えるのが得意です。また、韓国語教育の資格を持っているので. Find local max, min, concavity, and inflection points ask question asked 11 years ago modified 10 years, 10 months ago 1、rpm 与 r/min 这两种国际单位的英文写法,都是对的通用。 2、rpm中的p字母缩写,Per,汉译“每”的意思啦;那个m缩写,是分钟Minute;r 缩写自然是转速Revolution。而 Revolution/Minute 的简写(缩写)= r/min = 转/分钟 = rpm,是同一计量单位的不同写法,即两种常用的、通用的正确写法。 扩展资料: 转速. The definitions for $\inf$ and $\min$ are symmetric when replacing upper bound by lower bound, etc Note, however, that not every order relation has this property of having upper bounds, not even for bounded subsets.

1、min min是英语单词minute的缩写,意思是分钟。该词主要用在数学表达式的单位中。例:986 r/min 则表示每分钟986转。但在英文语境下如遇到复数才会加s,如10minutes=10mins。 分钟,表示时间长度的词语,一分钟等于60秒钟。英语:minute,原意是微小的意思,也表示min(多见于数学用语)。而在日常生活中. Meaning of “arg min” [closed] ask question asked 13 years ago modified 5 months ago 6 minimum is reached, infimum (may) not That is, the numbers of the form $1/n$ have an inf (that is, 0), while the natural numbers have a min (that is, 1). The space between arg and min is confusing It would better be written argmin

What the operator argmin does, when applied to a function, is pick out the point in the function's domain at which the function takes its minimum value (assuming that the point is unique).

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